ECAT Pre General Science MCQ Test With Answer for Mathematics Chapter 9

MCQ's Test For ECAT Mathematics Chapter 9 Permutation, Combination & Probability

Try The MCQ's Test For ECAT Mathematics Chapter 9 Permutation, Combination & Probability

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ECAT Mathematics Chapter 9 Permutation, Combination & Probability

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Question # 1

If two balls are drawn from a bag containing 3 white, 4 black and 5 red balls. Then the probability that the drawn balls are of different colours is

Question # 2

How many arrangements of the letters of the word ADDING can be made

Question # 3

A coin is tossed. If head comes up, a die is thrown but if tail comes up, the coin is tossed again. The probability of obtaining a head and an even number is

Question # 4

The number of words that can be formed out of the letters of the word ASSASSINATION is

Question # 5

If S is a sample space and event set E = S then P(E) is

Question # 6

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Question # 7

In school there are 150 students Out of these 80 students enrolled for mathematics class 50 enrolled for English class and 60 enrolled for Physics class The student enrolled for English cannot attend any other class but the students of mathematics and Physics can take two courses at a time Find the number of students who have taken both physics and mathematics.

Question # 8

If n is a negative integer n! is

Question # 9

A bag contains 7 whit, 5 black and 4 rd balls. If two balls are drawn at random from the bag, the probability that they are not of the same color is

Question # 10

Two balanced dice are tossed once, the sample space when the integers on the faces of two dice are the same is

Question # 11

Six boys and 3 girls are to be seated at random, in a row, for a photograph. The probability that no two girls will sit together is

Question # 12

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Question # 13

20. 19. 18. 17= _______

Question # 14

The domain of a finite sequence is a

Question # 15

A bag contains 3 white, 4 black and 2 red balls. If 2 balls are drawn at random, then the probability that both the ball are white is

Question # 16

Given two independent event A and B such that P(A) = 0.30 and P(B) = 0.60. Probability of getting neither A nor B is

Question # 17

The sample space for tossing a coin once is

Question # 18

Riaz, Saba. Maria, Shehzad are to give speeches in a class. The teacher can arrange the order of their presentation in

Question # 19

n(n - 1) (n - 2) .... (n - r + 1) = ______

Question # 20

A die is thrown 100 times. If getting an odd number is considered a success, the variance of the number of successes is

Question # 21

The sum of all even numbers less than 100 is

Question # 22

A card is drawn from a pack of cards numbered 1 to 52, the probability that the number on the card is a perfect square is

Question # 23

6! = ______

Question # 24

Product of any n consecutive positive integers is divisible by

Question # 25

The probability to get an odd number in a dice thrown once is

Question # 26

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Question # 27

Number of selections of n different things out of n

Question # 28

Three numbers are chosen random without replacement from {1, 2, 3, ...., 10}. the probability that minimum of the chosen numbering is 3 or their maximum is 7

Question # 29

How many arrangements of the letters of the word PAKISTAN cab be made

Question # 30

Fifteen girls compete in a race. The first three places can be taken by them in

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ECAT Mathematics Chapter 9 Important MCQ's

Sr.# Question Answer
1
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2 A die is thrown, the probability that the dots on the top are prime numbers or odd numbers is
A. 1/2
B. 2/3
C. 1/3
D. 2/5
3
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A. 1 / 2
B. 1 / 3
C. 1 / 4
D. None of these
4 Number of selections of n different things out of n
A. 1
B. nPr
C. n!
D. nPr
5 5 unbiased coins coins are tossed simultaneously. The probability of getting at least one head is
A. 1 / 32
B. 31 / 32
C. 1 / 16
D. None of these
6 n different objects can be arranged taken all at a time in ______
A. (n + 1)! ways
B. (n - 1)! ways
C. n! ways
D. n ways
7 The sum of all odd numbers between 100 and 200 is
A. 6200
B. 7500
C. 6500
D. 3750
8 9. 8. 7. 6= ______
9 Number of permutations of n distinct objects taken r(<n - 3) at a time which exclude 3(<n) particular objects is
A. 3! P(n, r - 3)
B. P(n, 3) P(n, r - 3)
C. P(r, r)P(n, r - 3)
D. P(n - 3, r)
10 The number of permutations of n objects of which there are n1like of one kind, n2like of the second kind and n3like objects of third kind are

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